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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 111v, page id 00067993:0222
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Ang. 576
autile erit calculari tabulam arcuum in qua exprimatur eorum
longitudo ad radium positum v.g. 100000 inveni autem si
sit mdius 100000 fint acdum et peripheria 6293, 8
fore minutum secundum  484. 862 = 16, 1b
 praecise
100,000
nam s628 28 minutum secundum est pars 129600ma
1296
29 peripheriae.
 Ergo ponamus 628381
b
quaesitqs decimalis,
erit b nundrus
129600 100,000
bp 6283810007 484862 ( 15= - 2 . 
96
1296
(num 144 = 152  - 14 4 - 8. 144
et
62
1296
1 162
12961 162
1000oc
314159
1
9
1296 1296 129617
huo erravistimendum dimidim non si
radius 10v00o, est peri Heriasolum
314159. Ergo muntum secundum
erit B242431 -, 5-
100 000
100000
Ergo YN 31415. est antem 1o p1296005.
100000 Y. posito s. minuto Edo ergo
344159
po 28901
628381
et 391 Y p 124 391, 2C 4. 6, 616, 6, 00,00, 000
1215
324
7, 3,3,3,3,5
seu  391, 2, 2, 2, 4, 0000000
examinandum radius quod sit minutaram primotum gradium
intuntorumque primorum et secundorum
12
3+ 1459
159
at
e
Ag650+412
BAgisgrg
A
417
AX
3
214314159
radius ergo est 41253-
31
459
partium qualium  peripheria
est 129600 Scubendu: 1dt 10627
volumus jam arcum quaerere dcuus tangens
sit radii pars tertia, eum invenimus
1215 minor quam 3 secumi.
mulliplicetur 41253 per 391. productum dividatur per 1215 vel
poteus 4125 3 dividatur per 1215 productu malliplrcetur
per 391. fier:
pt
et
1Z1
1173
A 
et
3 1329+ ergocei (391 minus
Z4L gr. ( 3 gr. +  gr1 md
s2d
sec Xg. f 6+ = grim. + + helisec H
27
27
G1 radii tam prope, ut enor sit
7
A1253 f 34 +3
ap
1215 s34
1213
34 secumd. = 37 3, per 391
est autem 34 secund. B minul. + 4 sec.
391 sec
ess
+ 4, 391 sec.
min.
24 min +2min.
Expar +17
rs
3gr. +
37
24
+ 18
 i